Yes if they are elements of a commutative (Abelian) set, but not otherwise. So it would not work with matrices, for example.
"square root" if the two numbers are the same "multiplier" for any case
Consider this form: multiplicand X multiplier = productThen, the multiply you are multiplying is multiplicand. The number you are multiplying the number by is called a multiplier. The product is the multiplication of multiplicand and multiplier.
When the multiplier is 1, the product is the same as the multiplicand. Really! Well if you have 6 times 1 the answer would be 6, when multiplying by 1's your answer is always the other #.
The related link that I posted sums it up pretty good, but here it is: Multiplicand X Multiplier = Product. From the Commutative Property of multiplication, you can take A X B and B X A and get the same answer, so many times, people just refer to them as factors: Factor X Factor = Product. The concept of a multiplier is important when teaching multiplication. If you have 4 x 5, the multiplier is 5, so you would perform 4 + 4 + 4 + 4 + 4 = 20 (add 4, five times), if you do 5 x 4, then it is 5 + 5 + 5 + 5 = 20. The multiplier tells you how many times to take the multiplicand as an addend and the resulting sum is the answer (product) to the multiplication problem.
MEGA is an empirical multiplier used to signify a unit multiplied by a million. The same thing applies to kilo or multiplier by a thousand.
Remember the commutative property of multiplication: 4 x 2 is the same as 2 x 4. The number of digits in a product can not exceed the number of digits in the multiplier and multiplicand: the product of 23 X 234 is five digits or less.
I was actually wondering the same thing to . . . I did some research for my math quiz and I fould out the Mutiplicand comes before the Multiplier . . .If you look at it logically . . . the Multiplier is suppose to be Multipling something . . . so if you put it first it couldn't multiply anything . . . that is why the Multiplicand comes before the Multiplier.The order is . . .Multiplicand . . . Multiplier . . . Sum
A; Is not a current multiplier it is merely an empirical number assign to a part to indicate its capability at a certain current. The value can vary from 10 to 200 for the same transistor depends on the current that is is suppose to carry.
The product of the same two numbers, is the number's square.
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As long as the number is not zero, the quotient remains unchanged. If the multiplier is zero then the quotient is undefined.
Use arithmetic sequence which is adding the same every time. Then go for multiplier sequence and last exponential.